Given that $$\alpha$$ and $$\beta$$ are the roots of the quadratic equation $$x^2 - 2bx + c = 0$$. The value of $$\alpha^4\beta^4 + \alpha^4\beta^3 + \alpha^3\beta^4$$ is equal to

A

$$c^3(c + 2b)$$

B

$$c^3(c - 2b)$$

C

$$c^3(2c + b)$$

D

$$c^3(2c - b)$$